Ce amplifiers

hasaanmehfooz 6,620 views 47 slides Nov 05, 2012
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Slide Content

CE AMPLIFIERS

CE AMPLIFIERS
•The first step is to set up an operating or ‘Q’
point using a suitable bias circuit.
•We will, by way of introduction, use a so
called load line technique to see the
interplay between the circuit and device
constraints on voltage and current.
•This will provide a graphical analysis of
amplifier behaviour.

CE AMPLIFIERS
•The following (simple) bias circuit uses a
single resistor R
B
to fix the base current.
•It is not very good since the
emitter/collector currents and hence the
operating point (I
C
, V
CE
) vary with β.
•This will be improved with stabilised bias
circuits in due course.

CE AMPLIFIER, Simple bias
R
B R
C
GND
+V
CC
I
C
I
B

CE AMPLIFIER, Simple bias
R
B R
C
GND
+V
CC
I
C
I
B
V
CE
V
BE

CE AMPLIFIER, Simple bias
•To enable us to look at a particular
numerical example we choose the supply
voltage V
CC
= 5V and R
C
= 2.5 kΩ

CE AMPLIFIER, Simple bias
R
B 2.5 x 10
3
GND
+5
I
C

CE AMPLIFIER, Simple bias
•In later discussions an a.c. signal (and an
additional load resistor) will be coupled to the d.c.
circuit using coupling capacitors.
•The capacitor values are chosen so that their
impedance (1/ wC) is negligibly small (zero) at the
a.c.(signal) frequency (or over the operating
frequency range).
•A capacitor acts as a short circuit for d.c. and the
d.c. bias circuit can be designed independently of
the a.c. source and any ‘a.c. load’.

CE AMPLIFIER, Simple bias
R
B 2.5 x 10
3
GND
+5
I
C

CE AMPLIFIER, Simple bias
0VIRV CECCCC =--
From Kirchhoff, for the output,
R
C
GND
+V
CC
I
C
V
CE

CE AMPLIFIER, Simple bias
•Numerically, 5 - 2.5 x 10
3
I
C
-V
CE
=0
•Or, rearranging, I
C = (5 – V
CE )/ (2.5 x 10
3
)
•A plot of I
C
against V
CE
is a straight line with
slope (– 1/ 2.5 x 10
3)

•It is called a load line and represents the
variation of I
C
with V
CE
imposed by the
circuit or load.

CE AMPLIFIER, Simple bias
•Another variation of I
C
with V
CE
is
determined by the output characteristic.

CE AMPLIFIER, Simple bias
•Another variation of I
C
with V
CE
is
determined by the output characteristic.
•The two relationships can be solved
graphically for I
C
and V
CE
.

CE AMPLIFIER, Simple bias
•Thus we calculate three points on the load
line I
C
= (5 – V
CE
)/ (2.5 x 10
3
) as
I
C
=0, V
CE
=5V
I
C
= 1mA, V
CE
=2.5V
V
CE
=0V, I
C
=5/2500 A = 2mA.
•To enable us to plot it on the output
characteristic.

CE AMPLIFIER, Simple bias

CE AMPLIFIER, Simple bias
•The region along the load line includes all
points between saturation and cut-off.
•The base current I
B
should be chosen to
maximise the output voltage swing in the
linear region.
•Bearing in mind that V
CE
(Sat) » 0.2 V and
V
CE Max = 5V choose the operating (Q) point at
I
B = 10 μA.

CE AMPLIFIER, Simple bias
‘Operating’
or Q point set
by d.c. bias.

CE AMPLIFIER, Simple bias
•From Kirchhoff, for the input,
R
B
GND
+V
CC
I
B
V
BE
0VIRV BEBBCC =--

CE AMPLIFIER, Simple bias
•Remembering that V
BE
~ 0.6 V (the base or
input characteristic is that of a forward
biased diode) we can find R
B
~ 440 kΩ.

CE AMPLIFIER, Simple bias
•A a.c. signal is superimposed on top of the
d.c. bias level.
•We are interested in the voltage and current
gains for this a.c. component.

CE AMPLIFIER
V
S
R
S
V
CC
GND
V
CE
R
L
R
B
I
C
Signal outputSignal input
R
C

CE AMPLIFIER
•The Q (d.c. bias) value of V
CE is about 2.5 V
•The maximum positive signal swing allowed is,
therefore (5-2.5) V = 2.5 V (The total
•The maximum negative voltage swing allowed is
(2.5 –0.2) V =2.3 V
•The maximum symmetric symmetric signal swing
about the Q point is determined by the smaller of
these, i.e. it is ±2.3 V.

CE Amplifier
•To find the voltage and current gains using
the load line method we must use the input
and output characteristics.

CE Amplifier
Diode dynamic
resistance for
signals = 1/slope at
Q point! Defines
transistor input
impedance for
signals
Remember
we selected
I
B
= 10 μA

CE Amplifier
•From the input curve we estimate that as I
B
changes by ±5μA about the bias level of
10μA then the corresponding change in V
BE

is about 0.025 V.
•When i
B
=5μA, v
BE
= 0.5875V; when i
B
=15μA, v
BE
= 0.6125.
V 0.025 V BE=D

CE Amplifier
•From the output characteristic curve we
move up and down the load line to estimate
that as I
B
changes by ±5μA the
corresponding change in V
CE
is about –2.5
V. (Note the negative sign!)
•When i
B
=5μA, v
CE
= 3.75V; when i
B
=15μA,
v
CE
= 1.25V
V 2.5- V CE=D

CE Amplifier
•From the input curve we estimate that as I
B
changes by ±5μA about the bias level of
10μA then the corresponding change in V
BE

is about 0.025 V.
•When i
B
=5μA, v
BE
= 0.5875V; when i
B
=15μA, v
BE
= 0.6125.
V 0.025 V BE=D

CE AMPLIFIER
‘Operating’
or Q point set
by d.c. bias.

CE Amplifier
•The CE small signal (a.c.) voltage gain is
100
V 0.025
V 2.5-

V
V

BE
CE
-==
D
D

CE Amplifier
•From the output characteristic curve we also
see that as we move up and down the load
line a change in I
B
of ±5μA produces a
corresponding change in I
C
of ±5mA.
•The a.c. signal current gain is 100.
•This is consistent with the ideal
characteristic uniform line spacing, i.e. β =
100 = constant.

CE AMPLIFIER
‘Operating’
or Q point set
by d.c. bias.

Ideal CE Amplifier Summary
•The CE voltage and current gains are high
•The voltage gain is negative, i.e. the output
signal is inverted.
•The d.c. bias current sets the signal input
impedance of the transistor through the
dynamic resistance.
•I
C
= β I
B
; i
C
= β i
B.

Ideal CE Amplifier Summary
•Two of these statements:
•The d.c. bias current sets the signal input
impedance of the transistor through the
dynamic resistance.
•I
C
= β I
B
; i
C
= β i
B.
will be used to derive our simplified small
signal equivalent circuit of the BJT. (It is
simplified because it is based on ideal
BJTs)

Additional a.c. Load
•Suppose an a.c. coupled load R
L
= 2.5 kΩ is
added
v
in
GND
v
out
R
L
R
C
C
V
CC

Additional a.c. Load
•The ‘battery’ supplying the d.c. supply V
CC
has
negligible impedance compared to the other
resistors, in particular R
C.
•It therefore presents an effective ‘short-circuit’ for
a.c. signals.
•The effective a.c. load is the parallel combination
of R
C
and R
L
. (From the collector C we can go
through R
C
or R
L
to ground)

Additional a.c. load
R
C
GND
R
L
a.c. short via
d.c. supply
i
C

R
C
GND
R
L
i
C
Additional a.c. load
v
ce

Additional a.c. Load
•We now need to construct an a.c. load line
on the output characteristic.
•This goes through the operating point Q and
has slope
•This is hard to draw!
A/V
1250
1
//RR
1
LC
-=-

Additional a.c. Load
a.c. load line,
drawn with
required slope
through Q
point.

Additional a.c. Load
•The available voltage swing and the voltage
gain are calculated using the a.c. loadline.
•Symmetric swing reduced to about ±1.25 V
•Voltage gain reduced to about –50.

Stabilised Bias Circuits
•These seek to fix the emitter current
independently of BJT parameter variations,
principally in β.
•This is best achieved by introducing an
emitter resistance and setting the base
voltage via a resistor network (R
1
, R
2
) which
acts as a potential divider (provided I
B
can
be assumed small)

Stabilised Bias Circuit
V
S
R
S
V
CC
GND
v
out
R
CR
1
R
2 R
E
Bias bit of the circuit, a.c. source and load
capacitor coupled. R
E
is capacitor by-
passed (shorted) for a.c. signals

Stabilised Bias Circuit
•See handout for a detailed analysis of this
bias circuit
•We will also look at a worked example of a
transistor amplifier based on such a
stabilised bias circuit once we have
established an a.c. equivalent circuit for the
transistor.

Stabilised Bias Circuit
•Finally we give another circuit which
provides bias stability using negative
feedback from the collector voltage.
+V
CC
GND
D.C collector voltage V
C
R
C
R
B
V
BE
=0.6 V
I
B
I
C

Stabilised Bias Circuit
+V
CC
GND
D.C collector voltage V
C
R
C
R
B
V
BE
=0.6 V
I
B
I
RC
,RI - V V C RCCCC=
I
C
B CBRC I)(1I I I b+=+=

Stabilised Bias Circuit
+V
CC
GND
D.C collector voltage V
C
R
C
R
B
V
BE
=0.6 V
I
B
I
RC
B B B BBEC RI 0.6RI V V ++= »
I
C

Stabilised Bias Circuit
•For example, increasing b, increases I
C
which lowers the collector voltage V
C
and
hence and I
B and
I
C
+V
CC
GND
D.C collector voltage V
C
R
C
R
B
V
BE
=0.6 V
I
B
I
C
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